Math question
@welshfella It's B right?
here, we have to evaluate the subsequent ratio: \[\frac{{L\left( 4 \right) - L\left( 0 \right)}}{{4 - 0}}\] for each of yours function, namely when L stands for: f(x), g(x) and h(x)
for example, if we consider the function f(x), then the above ratio is: \[\frac{{f\left( 4 \right) - f\left( 0 \right)}}{{4 - 0}} = \frac{{64 - 0}}{{4 - 0}} = ...?\] please complete
64/4=16
ok!
please wait, we have to evaluate the same ratio for function h(x) and g(x)
now if we consider the function g(x), we get: \[\frac{{g\left( 4 \right) - g\left( 0 \right)}}{{4 - 0}} = \frac{{ - 3 - 1}}{{4 - 0}} = ...?\]
-4/4 = -1
ok! Now we have to consider the function h(x)
so we can write: \[\frac{{h\left( 4 \right) - h\left( 0 \right)}}{{4 - 0}} = \frac{{\left\{ {{{\left( {4 + 4} \right)}^2} + 2} \right\} - \left\{ {{{\left( {0 + 4} \right)}^2} + 2} \right\}}}{{4 - 0}} = ...?\]
66-18=48
48/4 = 12
ok!
so reassuming we have: function rate f(x) 16 g(x) -1 h(x) 12 what can you conclude?
The order from least to greatest is g(x), h(x), f(x)
yes! correct!
Thank you Michele :)
:)
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